000			03376nam a22004573i 4500
001			EBC3114458
003			MiAaPQ
005			20240729124608.0
006			m o d |
007			cr cnu||||||||
008			240724s2002 xx o ||||0 eng d
020			_a9781470403584 _q(electronic bk.)
020			_z9780821829882
035			_a(MiAaPQ)EBC3114458
035			_a(Au-PeEL)EBL3114458
035			_a(CaPaEBR)ebr11041236
035			_a(OCoLC)922964903
040			_aMiAaPQ _beng _erda _epn _cMiAaPQ _dMiAaPQ
050		4	_aQA612.32 -- .B36 2002eb
082	0		_a510 s;514/.23
100	1		_aBanagl, Markus.
245	1	0	_aExtending Intersection Homology Type Invariants to Non-Witt Spaces.
250			_a1st ed.
264		1	_aProvidence : _bAmerican Mathematical Society, _c2002.
264		4	_c©2002.
300			_a1 online resource (101 pages)
336			_atext _btxt _2rdacontent
337			_acomputer _bc _2rdamedia
338			_aonline resource _bcr _2rdacarrier
490	1		_aMemoirs of the American Mathematical Society ; _vv.160
505	0		_aIntro -- Contents -- Chapter 1. Introduction -- 1. History -- 2. Motivation -- 3. The Main Result: A Postnikov System of Lagrangian Structures -- 4. Consequences: Characteristic Classes -- 5. Ordered Resolutions - A Model Construction -- 6. Applications -- 7. Further Developments -- 8. Sign Questions -- 9. Some Remarks on Coefficients -- 10. Acknowledgments -- 11. Notation -- Chapter 2. The Algebraic Framework -- 1. The Lifting Obstruction -- 2. The Category of Self-Dual Sheaves Compatible with IH -- 3. Lagrangian Structures -- 4. Extracting Lagrangian Structures from Self-Dual Sheaves -- 5. Lagrangian Structures as Building Blocks for Self-Dual Sheaves -- 6. A Postnikov system -- Chapter 3. Ordered Resolutions -- 1. The Purpose of the Construction -- 2. Definitions -- 3. The PL Construction -- 4. Inductive Singularization of a Manifold -- Chapter 4. The Cobordism Group Ω[sup(SD)][sub(*)] -- 1. The Closed Objects -- 2. The Admissible Cobordisms -- 3. The Cobordism Invariance of σ -- 4. Relation to Witt Space Cobordism -- Chapter 5. Lagrangian Structures and Ordered Resolutions -- 1. Statement of Result -- 2. The inductive set-up -- 3. Construction of a nonsingular pairing on H[sup(k)](j*S[sup[.)] -- 4. Stalks of H[sup(k)](j*S[sup[.)] as the hypercohomology of the link of Σ -- 5. The restriction of L[[sup(.)](X[sup((m))]) to V(x) is self-dual -- 6. The construction of a Lagrangian subsheaf of H[sup(k)](j*S[sup[.)] -- 7. The definition of L[sup(.)](X[sup((m+1))]) -- Appendix A. On Signs -- Bibliography.
588			_aDescription based on publisher supplied metadata and other sources.
590			_aElectronic reproduction. Ann Arbor, Michigan : ProQuest Ebook Central, 2024. Available via World Wide Web. Access may be limited to ProQuest Ebook Central affiliated libraries.
650		0	_aIntersection homology theory.
650		0	_aDuality theory (Mathematics).
655		4	_aElectronic books.
776	0	8	_iPrint version: _aBanagl, Markus _tExtending Intersection Homology Type Invariants to Non-Witt Spaces _dProvidence : American Mathematical Society,c2002 _z9780821829882
797	2		_aProQuest (Firm)
830		0	_aMemoirs of the American Mathematical Society
856	4	0	_uhttps://ebookcentral.proquest.com/lib/orpp/detail.action?docID=3114458 _zClick to View
999			_c69953 _d69953